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May 15, 20260 citationsOpen Access

Massau's Kinematics: Impedance of the Spatial Fabric, Geometric Flow, and Optical Unification / Cinématique de Massau : L'Impédance de la Trame, le Débit Géométrique et l'Unification Optique

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HMHubert MASSAU

Key Points

  • The aim is to redefine gravitation as an impedance phenomenon within an elastic spatial fabric, derived from continuum mechanics principles.
  • Applied principles of continuum mechanics to derive Newton's law from the Planck Force invariance.
  • Introduced the concept of geometric flow to describe space behavior at elastic limits.
  • Unified Lorentz and Schwarzschild metrics through a kinematic approach.
  • Refractive index of the spatial fabric was shown to unify Lorentz and Schwarzschild metrics.
  • Demonstrated that gravitation is not a fundamental force but an adaptive impedance effect.
  • Derived Newton's law based on the invariance of the Planck Force.

Abstract

This article demonstrates that gravitation is not a fundamental force acting at a distance, but an impedance adaptation phenomenon within an elastic spatial fabric. By applying the principles of continuum mechanics, we derive Newton's law from the invariance of the Planck Force (Fₚ). We introduce the concept of "geometric flow" to explain the behavior of space at elastic limits and prove that the refractive index of the spatial fabric unifies the Lorentz and Schwarzschild metrics through a purely kinematic approach. Cet article démontre que la gravitation n’est pas une force fondamentale agissant à distance, mais un phénomène d’adaptation d’impédance au sein d’une trame spatiale élastique. En appliquant les principes de la mécanique des milieux continus, nous dérivons la loi de Newton à partir de l’invariance de la Force de Planck (Fₚ). Nous introduisons la notion de « débit géométrique » pour expliquer le comportement de l'espace aux limites élastiques et prouvons que l'indice de réfraction de la trame unifie les métriques de Lorentz et de Schwarzschild par une approche purement cinématique.

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Cite This Study

Hubert MASSAU (2026) studied this question.

synapsesocial.com/papers/6a06b8f8e7dec685947ab71ahttps://doi.org/10.5281/zenodo.20157652
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